Cordoba said:
Maybe it's because you are not a mathematician s2a
Here is what another professional mathematicial physicist has to say on the Big Bang:
The mathematical physicist Paul Davies, a professor at the University of Adelaide in Australia, performed lengthy calculations of the conditions that must have existed at the moment of the Big Bang and came up with a result that can only be described as astonishing.
According to Davies,
if the rate of expansion had differed by more than 10^18 seconds (one quintillionth of a second), there would have been no universe. Davies describes his conclusion:
Careful measurements puts the rate of expansion very close to a critical value at which the universe will just escape its own gravity and expand forever.
A little slower and the cosmos would collapse, a little faster and the cosmic material would have long ago completely dispersed.
It is interesting to ask precisely how delicately the rate of expansion has been "fine tuned" to fall on this narrow dividing line between two catastrophes. If at time I S (by which the time pattern of expansion was already firmly established) the expansion rate had differed from its actual value by more than 10-18, it would have been sufficient to throw the delicate balance out. The explosive vigour of the universe is thus matched with almost unbelievable accuracy to its gravitating power. The big bang was not evidently, any old bang, but an explosion of exquisitely arranged magnitude.
19
http://evidencesofcreation.com/creationuniverse03.htm
Astonishing!
"
Exquisitely arranged".
Why that's,
astonishing!
I'm...
astonished!
Or perhaps not...
The argument at hand is more semantical than mathematical, predicate upon the question posed.
Solve to answer:
1) "
What is the probability that the cosmos would evolve to it's current state?"
...or...
2) "
What is the probability that the cosmos would not evolove to it's current state?"
Either the cosmos does, or does not, exist in it's current state (as much or as well as we can measure and observe).
Now, a slight variation:
1) What is the probability that the cosmos
will continue to evolve from it's current state?"
...or...
2) What is the probability that the cosmos
will no longer evolve (ie, remain utterly static)
beyond it's current state?"
Now, let's be bold, and mathematically solve the probabilities of these proposed hypotheticals:
"What are the odds of Abraham Lincoln becoming president, if he had never been born?"
"What are the odds that brown squirrels are just figments of our imagination?"
"What are the odds that the claimed god of Judeo-Chrsitian belief does not actually exist?"
"What are the odds that if I travel back in time, and kill my grandfather, I therefore cease to exist? If so, then how do I ever exist to travel back in time to kill him?"
Paradoxical, ain't it?
How does one solve for the statistical probability of an event/circumstance/phenomena that has never taken place? One might conclude the answer to such questions as being statistically impossible in probability. In "fact", mega-quadrillions to one,
against such a possibility!
"
If things had been different...things would then be different!"
Astonishing!
I existed 15 minutes ago, while I wrote this reply.
What are the odds that the above statement is true?
What are the odds that you never read this sentence?
Place yer bets...